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Fractional chain yields

Baumgartner and Reichold prepared carrier-free Mo(CO)g in high yield by neutron irradiation of powdered mixtures of UjOg and Cr(CO)g. As with their preparation of ° RuCp2, the Cr(CO)g acted only as a catcher for fission-product molybdenum (and for its precursors niobium and zirconium). The yield of 60% found for Mo(CO)6 is higher than the fractional chain yield of Mo in fission, so that the reaction must be partly thermal, starting with molecular fragments which survive j8 decay. [Pg.77]

Figure 3a. Fractional chain yields for mass chains 89 and 90... Figure 3a. Fractional chain yields for mass chains 89 and 90...
From Freiling and Kay (8) values in parenthesis are the fractional chain yield cal-culated by the theory of Present (22). The relative production values are from Harley... [Pg.458]

Figure 11 shows the determined fractional chain yields relative to the smooth curves obtained semiempirically by Glendenin and Pappas. It is... [Pg.356]

The behavior of the 131 and 132 chains can also be explained on the basis of escape. Tellurium has a larger fractional independent yield in the 132 chain than in the 131 chain (12) and also has a larger fractional release than iodine at elevated temperatures (11). [Pg.356]

We first consider the polymerization where each kinetic chain yields one polymer molecule. This is the case for termination of the growth of macroradicals by disproportionation and/or chain transfer (A,c = 0). The situation is completely analogous to that for linear, reversible step-growth polymerization described in Section 5.4.3. If we randomly select an initiator residue at the end of a macromolecule, the probability that the monomer residue which was captured by this primary radical has added another monomer is S and the probability that this end is attached to a macromolecule which contains at least i monomers is S . The probability that this macromolecule contains exactly i monomers equals the product of 5 and the probability of a termination or transfer step. The latter probability must be equal to (I — S) since it is certain that the last monomer under consideration will undergo one of these three reactions. That is, the probability that a randomly selected molecule contains t monomer units is 5 (l — S). Since such probabilities are equal to the corresponding mole fraction of this size molecule, jc,, we have the expression... [Pg.228]

In systems where cross-linking predominates, irradiation to sufficiently high doses results in the formation of a partially-insoluble network. In these cases the measurement of the gel fraction, after extraction of the soluble fraction by boiling in a suitable solvent, can lead to the yields of cross-linking and chain scission. The relationships between soluble fraction and yields of reactions were originally derived by Saito and Charlesby and Pinner, and have been used by many workers. [Pg.7]

In the last section I have shown that shding of chains yields to an additional entropy which favors a finite fraction of amorphous tails. This idea can be generailzed to folded chain conformations as sketched in (Fig. 2.4). Here, I will consider a crystal made of a single chain. [Pg.28]

A fission product is hence normally produced in two ways Directly from the fissioning nucleus and indirectly by the P decay of a precursor. Correspondingly, one can distinguish between independent (primary) and secondary yields. The sum of primary and secondary yields is called cumulative yield. The cumulative yield of the last chain member is normally identical to the chain yield. Fractional (independent, cumulative, etc.) yields show what fraction of the total chain yield comes from a particular formation path. [Pg.245]

In this model the fractional independent yields in an isobaric chain (mass chain) are described by a Gaussian curve with a maximum (most probable charge, Z ) and a width... [Pg.266]

The results of the simulation are presented in Figure 4, which shows the temperature dependence of the tt meso dyad concentration for infinite length atactic chains. The Monte Carlo calculation shows that the presence of racemic dyads lowers the probability that a meso dyad is in the tt conformation. For example, at 300 K, a simulated atactic chain with 45% meso dyads has a tt meso concentration of about 2.6%. On the other hand, simple multiplication of the fraction of meso dyads by the tt dyad population for an isotactic chain yields a value of about 6%. For chains with 45% meso dyads, there was little dependence on molecular weight over the temperature and molecular weight range examined. [Pg.568]

Hydrolysis yields coconut oil fatty acids and - glycerol. The medium-chain fatty acids (- fats and oils) can be used directly for many applications but may be further processed by distillation to obtain a broad cut (Cg-Cjs) or a low-boiling cut (Cg-Cio), a middle section (C12-C14) and a higher-boiling fraction (>Ci6). - Fractional distillation yields the pure acids (- caprylic capric... [Pg.53]

Although most aromatic modified C-5 resins are typically higher softening point resins, certain appHcations, such as adhesives, require lower softening points. Copolymerization of a C-8—C-10 vinyl aromatic fraction with piperylenes in the presence of a C-4—C-8 mono-olefin chain-transfer stream yields resins with softening points ranging from 0—40°C (44). A particular advantage of these Hquid resins is the fact that they eliminate the need for plasticizers or oils in some pressure sensitive adhesive appHcations. [Pg.354]

Figure 27-10 provides a graphical representation of Eq. (27-32) showing the weight fraction of various products as a function of the chain growth parameter Ot. This figure shows that there is a particular Ot that will maximize the yield of a desired product, such as gasohne or... [Pg.2376]

For each fold one searches for the best alignment of the target sequence that would be compatible with the fold the core should comprise hydrophobic residues and polar residues should be on the outside, predicted helical and strand regions should be aligned to corresponding secondary structure elements in the fold, and so on. In order to match a sequence alignment to a fold, Eisenberg developed a rapid method called the 3D profile method. The environment of each residue position in the known 3D structure is characterized on the basis of three properties (1) the area of the side chain that is buried by other protein atoms, (2) the fraction of side chain area that is covered by polar atoms, and (3) the secondary stmcture, which is classified in three states helix, sheet, and coil. The residue positions are rather arbitrarily divided into six classes by properties 1 and 2, which in combination with property 3 yields 18 environmental classes. This classification of environments enables a protein structure to be coded by a sequence in an 18-letter alphabet, in which each letter represents the environmental class of a residue position. [Pg.353]


See other pages where Fractional chain yields is mentioned: [Pg.33]    [Pg.33]    [Pg.557]    [Pg.46]    [Pg.86]    [Pg.117]    [Pg.1095]    [Pg.507]    [Pg.44]    [Pg.597]    [Pg.181]    [Pg.333]    [Pg.354]    [Pg.1263]    [Pg.65]    [Pg.594]    [Pg.1717]    [Pg.236]    [Pg.40]    [Pg.447]    [Pg.125]    [Pg.354]    [Pg.384]    [Pg.373]    [Pg.298]    [Pg.166]    [Pg.84]    [Pg.82]    [Pg.543]    [Pg.60]    [Pg.135]    [Pg.26]    [Pg.185]    [Pg.1027]   


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Fraction Yield

Fractional yield

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